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?0lV.73䃁+%N૵mci7cʓEdՠF9RY`eM,Y6E-}%@l`qi R;׃ "Kܩ[&nO[A q 1+A8vWhn6;L l', WH6⏸, ل)}+u<+U]#eB8-*A-@MؤΣD]c閪' vT?οJ@UY1qǗ AQ7`~>3/(h ࿢!Vd 'Nx%9}Ag_PK!M7drs/downrev.xmlDN0 @HCd$n,]M 2n`h8~ֳ|9N);Q\Mj=#g\\^̱0t,S-Xb BX5d1|OPKr<&bC==6T}_V&ROn}ZW{TjX@$^ kК-DAo)PK-!2<>[Content_Types].xmlPK-!]  ,_rels/.relsPK-!L (drs/shapexml.xmlPK-!M7drs/downrev.xmlPK   ?Ex 1: G6!  T  ~H/ہ0e0e?Rectangle 3"PK!2<>[Content_Types].xmlAN0EH%,BM #{X$ccB{{&m TҞy?٫vՌ}Z_VH68O}6ōV;dnV]DVBz9v I&]Hd9DУkce\%C7;Dp{KU!["jK8 p&î8By/ O4;Tϐ#La\bDR7q[,į W pov+ fCPK!]  _rels/.relsj1 @h_B֐BWaLΖ5yB/dˠA 0xM e`J FG2p%}iRdITD10Z)4(I9`mtB{ƁmtπnTg 險,ܗr>j1W*@ŀӚZ7O#KOiPK! c drs/shapexml.xmlVMo8 /Aug?b@PM{,[n<%$im(kkr94B–۫)| SFIyN̷\ChkՐd[ek(@t)L@ãACgpe6vxU\oN%rg#) 5{ $qAo$S:z _!*^M;g׊Jۈ; r5HsiHxx6gm2xOʶkޛ)eBONF!jhQLm(>NǓ G8KY^}F1RWtW@Q{ vodg(Lܾf1]siu,^sH ۴flwiȵ8lrM%޷bh MNHQ%:A}rs\sx8q!D0ڔ ^." }k)JUj׀q錢pʚpsaӫq.-:S HB[3oEĆbPhxBUom1Njy\®׮K f"<#!ehŪ[> C½ExjUEFм+ĒC d[ lyuD$ݮi^,&Ta>f<( JGrp}',=PꇮNTQDXgK\K+)C`FVlۺ~VEˮkQpVq].MԊGX~{Uk+8x7_ye N77YnulɽZ|=!A(J¿Q.];B]!cQv _qB {jg7#{3e^3_.~u|7PK!~drs/downrev.xmlD1O0Fw$uHliPVTh4]خ51vd;mʯ;Oom'NNt W{m\`_f bB\(jy{B+K`*hS )cݒ8=9fG,&>C#u3m',{{zm V{)׏i;V_Rw3DclhnrFǵLA.PK-!2<>[Content_Types].xmlPK-!]  ,_rels/.relsPK-! c (drs/shapexml.xmlPK-!~drs/downrev.xmlPK_$ } B:___PPT9  hEstimate the slope of the tangent line @ t = 42 min Find the equation of the tangent line @ t = 42 min &i ndiC,V ff3ff  ___PPT10 .+D@ ' = @B D ' = @BA?%,( < +O%,( < +D' = @B%(D0' = @B%(D' =A@BBBB0B%(D' =1:Bvisible*o3>+#.<*T5%(D' =+4 8?dCB0-#ppt_w/2BCB#ppt_xB*Y3>B ppt_x<*T5D' =+4 8?\CB#ppt_yBCB#ppt_yB*Y3>B ppt_y<*T5D' = @B%(D0' = @B%(D' =A@BBBB0B%(D' =1:Bvisible*o3>+#.<*T5i%(D' =+4 8?dCB0-#ppt_w/2BCB#ppt_xB*Y3>B ppt_x<*T5iD' =+4 8?\CB#ppt_yBCB#ppt_yB*Y3>B ppt_y<*T5i+8+0+T +"Yf} `X(  X' X  ~Heہ0e0e?Rectangle 2   UEx 2:" :: k X Nہ?Rectangle 5p 5C(x): where C = cost in dollars & x = fabric in yardsv6  xG-G-G- G -G- 6  X NH?Rectangle 6`   0rWhat are the units of C(x)? What does C(1000) = 9 mean?z:  xG--G- -G- : ff3ff___PPT10q.+D=' = @B +" YI} p\( M zSmM \ \  ~ہ0e0e?Rectangle 2p`    iEx 3: The displacement (meters) of a particle moving in a straight line is given where t is seconds. 2j 7b77 j \ bA  ? ?Object 3P 2(   ff3ff___PPT10q.+D=' = @B +" Y } `( ,^AUA ` `  ~܁0e0e?Rectangle 2p    qEx 3: a) Find the average velocity on the interval [4, 4.5] b) Find the instantaneous velocity at x = 4 Nr d7`77 77 r ` bA  ? ?Object 3 "(   ff3ff___PPT10q.+D=' = @B +"  } d( `aw d d C `ف0e0ex?Rectangle 2`  H j2.2C pg. 117 # 89  95 odds, # 97  100 all, 107, 113(6 _5AA1 ff3ff___PPT10e+D=' = @B +Y} }he( 8 J@ hy h C xځ0e0e?Rectangle 2P)`   CEx 4: a) Find the velocity & speed of the particle after 2 seconds.$D :@: D h bA  ?f ?Object 3 C(   h LM}?Text Box 4p j  ns: meters t: seconds 2   ff3ff___PPT10q.+D=' = @B +" YR} vnlV( H } lj l C Á0e0e?Rectangle 2 0   4Ex 4: b) Will the particle ever stop? 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If so, when? DEx 4: c) When is the particle moving away from its starting point? PowerPoint Presentation  Fonts UsedThemeEmbedded OLE Servers Slide Titles